Description

Long long ago, there was a super computer that could deal with VeryLongIntegers(no VeryLongInteger will be negative). Do you know how this computer stores the VeryLongIntegers? This computer has a set of n positive integers: b1,b2,...,bn, which is called a basis for the computer.

The basis satisfies two properties:
1) 1 < bi <= 1000 (1 <= i <= n),
2) gcd(bi,bj) = 1 (1 <= i,j <= n, i ≠ j).

Let M = b1*b2*...*bn

Given an integer x, which is nonegative and less than M, the ordered n-tuples (x mod b1, x mod b2, ..., x mod bn), which is called the representation of x, will be put into the computer.

Input

The input consists of T test cases. The number of test cases (T) is given in the first line of the input.
Each test case contains three lines.
The first line contains an integer n(<=100).
The second line contains n integers: b1,b2,...,bn, which is the basis of the computer.
The third line contains a single VeryLongInteger x.

Each VeryLongInteger will be 400 or fewer characters in length, and will only contain digits (no VeryLongInteger will be negative).

Output
For each test case, print exactly one line -- the representation of x.
The output format is:(r1,r2,...,rn)
Sample Input
Copy sample input to clipboard
2

3
2 3 5
10 4
2 3 5 7
13
Sample Output
(0,1,0)
(1,1,3,6)
#include <iostream>
#include <string>
#include <string.h>
using namespace std; int* findMod(string str, int* arr, int len) {
int size = str.size();
int* arrt = new int[len];
memset(arrt, , sizeof(int) * len); for (int i = ; i != size; ++i) {
for (int j = ; j != len; ++j) {
arrt[j] = (arrt[j] * + (str[i] - '')) % arr[j];
}
}
return arrt;
} int main(int argc, char* argv[])
{ int T, n, *arr;
string x;
cin >> T;
while (T--) {
cin >> n;
arr = new int[n];
for (int i = ; i != n; ++i)
cin >> arr[i];
cin >> x;
int *result = findMod(x, arr, n);
cout << "(";
for (int i = ; i != n - ; i++)
cout << result[i] << ",";
cout << result[n - ] << ")" << endl;
} return ;
}

因为给的空间还是很大的,所以我在mod的时候用空间换时间,其实这样实现是不好的,因为申请的空间根本没释放。下面这样的话比较好一点,时间上也只是差了0.07多

sicily 1020. Big Integer的更多相关文章

  1. 大数求模 sicily 1020

        Search

  2. Sicily1020-大数求余算法及优化

    Github最终优化代码: https://github.com/laiy/Datastructure-Algorithm/blob/master/sicily/1020.c 题目如下: 1020. ...

  3. .Net Core CLR FileFormat Call Method( Include MetaData, Stream, #~)

    .Net Core  CLR PE 文件启动方法,找到函数入口点,调用整个.Net 程式宿主. 使用方法:可以利用Visual Studio新建一个控制台应用程序,然后生成DLL,替换掉本程序DLL, ...

  4. PAT 1020

    1020. Tree Traversals (25) Suppose that all the keys in a binary tree are distinct positive integers ...

  5. Sicily 1510欢迎提出优化方案

    这道题我觉得是除1000(A-B)外最简单的题了……不过还是提出一个小问题:在本机用gcc编译的时候我没包括string.h头文件,通过编译,为什么在sicily上却编译失败? 1510. Mispe ...

  6. HDU字符串基础题(1020,1039,1062,1088,1161,1200,2017)

    并不是很精简,随便改改A过了就没有再简化了. 1020. Problem Description Given a string containing only 'A' - 'Z', we could ...

  7. 【PAT】1020 Tree Traversals (25)(25 分)

    1020 Tree Traversals (25)(25 分) Suppose that all the keys in a binary tree are distinct positive int ...

  8. PAT 1020 Tree Traversals[二叉树遍历]

    1020 Tree Traversals (25)(25 分) Suppose that all the keys in a binary tree are distinct positive int ...

  9. HDU 1020:Encoding

    pid=1020">Encoding Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 65536/32768 K (Ja ...

随机推荐

  1. 计蒜客 17417 Highest Tower(思维+图论)

    题解: 实际上一个可行解即选取长和宽的一个,使得最后每一组选第一维的数值都不同 在此基础上,使得另一维的和最大. 然后建立图论模型 对于每一个方块,在a和b之间连边. 对于选择的方案,如果选择a-&g ...

  2. [Violet]蒲公英

    description 在线询问区间众数. data range \[n\le 40000,m\le 50000,a_i\le 10^9\] solution 自己分块不行于是\(\%\)了\(yyb ...

  3. BZOJ1597 土地购买 【dp + 斜率优化】

    1597: [Usaco2008 Mar]土地购买 Time Limit: 10 Sec  Memory Limit: 162 MB Submit: 5466  Solved: 2035 [Submi ...

  4. bzoj2083: [Poi2010]Intelligence test(二分+vector)

    只是记录一下vector的用法 v.push_back(x)加入x v.pop_back()弹出最后一个元素 v[x]=v.back(),v.pop_back()删除x,但是会打乱vector顺序 v ...

  5. 【二分】【P1314】 【NOIP2011D2T2】聪明的质监员

    传送门 Description 小T 是一名质量监督员,最近负责检验一批矿产的质量.这批矿产共有 \(n\) 个矿石,从 \(1\) 到 \(n\) 逐一编号,每个矿石都有自己的重量 \(w_i\) ...

  6. JQuery选择符的理解与应用

    JQuery强大的选择符可以让我们获得页面中任何元素进行操作,并且使用简单方便,可读性强.本章内容根据本人在开发中常用到的选择符作为例子来进行讲解,如有更多常用的简单的例子可回复提供,参与讨论,一起学 ...

  7. Java日期时间实用工具类

    Java日期时间实用工具类 1.Date (java.util.Date)    Date();        以当前时间构造一个Date对象    Date(long);        构造函数   ...

  8. phpstorm 安装

    16 sudo apt-get install python-software-properties 17 sudo add-apt-repository ppa:webupd8team/java 1 ...

  9. oracle重新编译失效对像

    重新编译失效对像可执行utlrp.sql文件: SQL> @?/rdbms/admin/utlrp.sql TIMESTAMP --------------------------------- ...

  10. 获取Web.Config中节点的值

    读取webconfig里面的appSetting和connectionString <appSettings> <add key="SiteURL" value= ...